On a Convergent Multi-Moment Method for the Laminar Boundary Layer Equations

Author:

Bethel Howard E.

Abstract

SummaryThis paper presents a summary of a multi-moment method for solving the laminar boundary layer equations. Results obtained with the method tend to converge to the exact values as higher moments are used. Both similar and non-similar external flow fields are considered. The present results are compared with those obtained by another multi-moment method, a finite-difference method and a refined Pohlhausen-type method.

Publisher

Cambridge University Press (CUP)

Subject

General Engineering

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1. A finite difference-Galerkin finite element solution of compressible laminar boundary-layer flows;International Journal for Numerical Methods in Engineering;1978

2. Solution of Non-Newtonian boundary layer equations by orthogonal collocation;The Canadian Journal of Chemical Engineering;1975-02

3. Solution of a viscoelastic boundary layer equation by orthogonal collocation;Journal of Engineering Mathematics;1974-04

4. Chapter 4 Applications to Fluid Mechanics;The Method of Weighted Residuals and Variational Principles - With Application in Fluid Mechanics, Heat and Mass Transfer;1972

5. An Improved Reversed-Flow Formulation of the Galerkin-Kantorovich-Dorodnitsyn Multi-Moment Integral Method;Aeronautical Quarterly;1969-05

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